\documentclass[final]{amsart}
\usepackage{fly}
\usepackage{feyn,color,feynmp}

\newtheorem{property}{Property}

\newcommand{\notetoself}[1] {$\langle${\it Note to self: {#1}}$\rangle$}
\newcommand{\snote}[1] {$\langle${\it \small{#1}}$\rangle$}
\def\ket#1{\left|{#1}\right\rangle}

\title{Notes on Feynman Diagrams}
\author{Alex Nelson}
\date{August 04, 2008}

\begin{document}\setlength{\unitlength}{1mm}
\begin{abstract}
We introduce in a pedagogical manner how to compute probability amplitudes
from Feynman diagrams, starting with $\phi^4$ model. We introduce the notion of
renormalization in this model at the one-loop level. Then we review the Dirac
equation, and introduce QED. We then perform several example calculations in
QED. The appendices gives a survey of Gamma matrices and use of Feynman diagrams
in computing decay rates.
\end{abstract}
\maketitle\footnotetext{Last Updated: \today}


%\tableofcontents
\input{rules} % done
\input{exOne} % done
\input{exTwo} % done
\input{renormalization} % done
\section*{Before Going to QED...}

Before we can go ahead to Quantum Electrodynamics, we need to first introduce
(or in some cases, review) the Dirac equation. We will proceed to do that now...
For a more thorough treatment, see Dyson~\cite{Dyson:2006cp}. Note for the most
part, the inspiration of this entire article can be found in Griffiths~\cite{griffiths}.
It is a good introductory text on general particle physics too.

\input{prequantum} % done
\input{spinors} % done
\input{qed} % done
\input{conclusion}
\appendix
\input{gamma}
\input{decay}
\nocite{thaller1992de}\nocite{mandlShaw}\nocite{peskinSchroeder}
\bibliographystyle{utphys}
\bibliography{feynman}
\end{document}
